(0,0),(4,3),(6,0),(0,3)

IF A=[{:(3,0,0),(0,3,0),(0,0,3):}] , then find A^4 .

If A=|{:(3,0,0),(0,3,0),(0,0,3):}| , then find A^(4)

If R={(x,y),x in W,y in W and (X+2y)^(2)=36) , then R^(-1) is_____ (a) {(0,3),(2,,2),(1,4),(0,6)} (b) {(0,6),(0,3),(2,2),(4,1)} (c) {(3,0),(2,2),(1,4),(0,6)} (d) {(3,0),(2,2),(1,4),(6,0)}

Given the matrix A=[(x,3,2),(1,y,4),(2,2z)]. If xyz=60 and 8x+4y+3z=20, then A(adjA) is equal to (a) [(6,4,0,0),(0,6,4,0),(0,0,6,4)] (b) [(8,8,0,0),(0,8,8,0),(0,0,8,8)] (c) [(6,8,0,0),(0,6,8,0),(0,0,6,8)] (d) [(3,4,0,0),(0,3,4,0),(0,0,3,4)]

Using determinants , find the area of triangle with vertices (0,0), (6,0), (4,3) Are these points collinear ?

Find the area of the triangle with vertices at the points given in each of the following . Are the following points collinear ? (0,0),(6,0),(4,3)

Find the area of the triangle with vertices at the points given in each of the following. Are the following point collinear? (0,0),(6,0),(4,3)

For the feasible solution shown in the figure , the corner points of feasible region are (a) (3, 0) , (2 ,3) , (0 , 4) (b) (0 ,0 ) , (3 , 0) ,(2 ,3),(0,4) (c) (0,0), (3,0), (0,9) (d) (0 ,0) , (8,0) , (0,4)

Plot the following pairs of points on the axes and join them with line segment (1,0), (0,9), (2,0), (0,8), (3,0), (0,7), (4,0), (0,6) (5,0), (0,5) (6,0), (0,4) (7,0) (0,3), (8,0), (0,2), (9,0), (0,1)